! graph the following piecewise function on a separate piece of graph paper and upload your graph below.

since these are both lines, you can graph these with 4 lines by graphing the endpoints

for the top function, it goes from -4 to 3 including -4 but not including 3

if we evaluate f(-4), we get -4+4=0, so the point (-4,0) is on the graph (make it a fillled in dot since it is -4≤ and not -4<)

if we evaluate f(3), we get 3+4=7, so the point (3,7) is on the graph (make it an empty circle since this point is not included, since it is <3 and not ≤3)

connect those 2 points to get your first line

dxdd

for bottom function, it goes rom 3 to 6 including 3 but not incluing 6

if we evaluate f(3), we get 2(3)-1=6-1=5, so the point (3,5) is on te graph (make it a filled in dot since it is 3≤x and not 3<x)

if we evaluate f(6), we get 2(6)-1=12-1=11, so the point (6,11) is on the graph (make it an empty circle since this point is not incuded, since it is <6 and not ≤6)

connect those 2 points to get the bottom function

graph attached below

an advantage of the standard deviation is that it increases as the dispersion of the data increases. e. the interquartile range is preferred when the data are not skewed or no have outliers. an advantage of the standard deviation is that it uses all the observations in its computation.

c(x)= 6x + 3

step-by-step explanation: